The equation log2(x+1) + 3 does not equal 8(x+1); it is likely a typo. To clarify, taking the base 2 logarithm of 8(x + 1) yields log2(8) + log2(x + 1). Using the logarithm product rule, log2(8) simplifies to 3 since 2^3 equals 8. Therefore, log2(8(x + 1)) equals log2(x + 1) + 3, confirming the relationship. This demonstrates the correct interpretation of the logarithmic expression.